|
16 Jul 2008
A new computational method based on the minimum lithostatic deviation (MLD) principle to analyse slope stability in the frame of the 2-D limit-equilibrium theory
S. Tinti and A. Manucci
Viewed
Total article views: 1,668 (including HTML, PDF, and XML)
HTML
PDF
XML
Total
BibTeX
EndNote
700
791
177
1,668
97
89
HTML: 700
PDF: 791
XML: 177
Total: 1,668
BibTeX: 97
EndNote: 89
Views and downloads (calculated since 01 Feb 2013)
Month
HTML
PDF
XML
Total
Feb 2013
4
7
0
11
Mar 2013
1
7
0
8
Apr 2013
3
8
1
12
May 2013
2
8
0
10
Jun 2013
1
8
0
9
Jul 2013
2
15
0
17
Aug 2013
10
5
0
15
Sep 2013
1
8
1
10
Oct 2013
5
8
0
13
Nov 2013
1
8
4
13
Dec 2013
4
4
1
9
Jan 2014
2
10
2
14
Feb 2014
4
11
3
18
Mar 2014
10
8
3
21
Apr 2014
1
10
0
11
May 2014
5
8
0
13
Jun 2014
3
9
1
13
Jul 2014
1
8
0
9
Aug 2014
4
10
1
15
Sep 2014
3
8
1
12
Oct 2014
1
9
0
10
Nov 2014
3
15
0
18
Dec 2014
3
10
1
14
Jan 2015
1
7
0
8
Feb 2015
4
4
0
8
Mar 2015
5
4
0
9
Apr 2015
2
2
0
4
May 2015
2
1
0
3
Jun 2015
21
2
0
23
Jul 2015
13
0
13
Aug 2015
7
7
0
14
Sep 2015
1
3
0
4
Oct 2015
8
1
0
9
Nov 2015
9
5
0
14
Dec 2015
3
4
1
8
Jan 2016
13
6
1
20
Feb 2016
7
7
0
14
Mar 2016
9
3
0
12
Apr 2016
8
2
0
10
May 2016
4
2
0
6
Jun 2016
5
1
0
6
Jul 2016
4
1
5
Aug 2016
3
4
0
7
Sep 2016
4
2
0
6
Oct 2016
3
2
1
6
Nov 2016
5
2
0
7
Dec 2016
5
6
0
11
Jan 2017
6
0
6
Feb 2017
5
1
0
6
Mar 2017
8
1
0
9
Apr 2017
7
6
0
13
May 2017
11
2
0
13
Jun 2017
9
2
0
11
Jul 2017
9
4
0
13
Aug 2017
4
5
0
9
Sep 2017
5
8
0
13
Oct 2017
4
10
1
15
Nov 2017
5
11
2
18
Dec 2017
7
12
3
22
Jan 2018
3
14
3
20
Feb 2018
1
8
2
11
Mar 2018
9
11
4
24
Apr 2018
4
12
3
19
May 2018
4
11
2
17
Jun 2018
6
16
4
26
Jul 2018
5
9
3
17
Aug 2018
14
18
8
40
Sep 2018
9
13
2
24
Oct 2018
3
11
2
16
Nov 2018
7
9
4
20
Dec 2018
8
11
4
23
Jan 2019
4
7
4
15
Feb 2019
4
1
4
9
Mar 2019
5
8
4
17
Apr 2019
3
10
2
15
May 2019
6
8
5
19
Jun 2019
3
13
2
18
Jul 2019
3
12
4
19
Aug 2019
1
8
4
13
Sep 2019
10
6
16
Oct 2019
10
2
12
Nov 2019
2
10
2
14
Dec 2019
3
9
1
13
Jan 2020
3
7
3
13
Feb 2020
1
2
3
6
Mar 2020
1
4
3
8
Apr 2020
2
1
2
5
May 2020
2
1
3
Jun 2020
8
2
0
10
Jul 2020
20
14
10
44
Aug 2020
3
7
5
15
Sep 2020
10
5
0
15
Oct 2020
4
4
1
9
Nov 2020
6
10
2
18
Dec 2020
3
7
0
10
Jan 2021
17
1
0
18
Feb 2021
2
3
0
5
Mar 2021
15
2
0
17
Apr 2021
3
0
3
May 2021
2
3
0
5
Jun 2021
2
6
0
8
Jul 2021
4
2
0
6
Aug 2021
3
1
0
4
Sep 2021
7
4
0
11
Oct 2021
2
14
0
16
Nov 2021
6
7
0
13
Dec 2021
2
1
1
4
Jan 2022
7
4
0
11
Feb 2022
3
2
1
6
Mar 2022
4
3
1
8
Apr 2022
6
4
2
12
May 2022
5
2
1
8
Jun 2022
4
1
5
Jul 2022
1
0
1
Aug 2022
4
2
0
6
Sep 2022
3
1
0
4
Oct 2022
4
2
1
7
Nov 2022
10
3
0
13
Dec 2022
3
3
0
6
Jan 2023
5
6
0
11
Feb 2023
6
4
0
10
Mar 2023
6
4
2
12
Apr 2023
0
May 2023
3
3
3
9
Jun 2023
2
3
0
5
Jul 2023
2
2
0
4
Aug 2023
3
3
2
8
Sep 2023
2
3
0
5
Oct 2023
7
5
1
13
Nov 2023
3
1
4
Dec 2023
7
1
2
10
Jan 2024
7
3
1
11
Feb 2024
3
2
2
7
Mar 2024
6
4
2
12
Apr 2024
10
2
1
13
May 2024
7
5
4
16
Jun 2024
6
2
1
9
Jul 2024
14
7
3
24
Aug 2024
12
4
3
19
Sep 2024
5
1
6
Cumulative views and downloads
(calculated since 01 Feb 2013)
Month
HTML views
PDF downloads
XML downloads
Feb 2013
4
7
0
Mar 2013
5
14
0
Apr 2013
8
22
1
May 2013
10
30
1
Jun 2013
11
38
1
Jul 2013
13
53
1
Aug 2013
23
58
1
Sep 2013
24
66
2
Oct 2013
29
74
2
Nov 2013
30
82
6
Dec 2013
34
86
7
Jan 2014
36
96
9
Feb 2014
40
107
12
Mar 2014
50
115
15
Apr 2014
51
125
15
May 2014
56
133
15
Jun 2014
59
142
16
Jul 2014
60
150
16
Aug 2014
64
160
17
Sep 2014
67
168
18
Oct 2014
68
177
18
Nov 2014
71
192
18
Dec 2014
74
202
19
Jan 2015
75
209
19
Feb 2015
79
213
19
Mar 2015
84
217
19
Apr 2015
86
219
19
May 2015
88
220
19
Jun 2015
109
222
19
Jul 2015
122
222
19
Aug 2015
129
229
19
Sep 2015
130
232
19
Oct 2015
138
233
19
Nov 2015
147
238
19
Dec 2015
150
242
20
Jan 2016
163
248
21
Feb 2016
170
255
21
Mar 2016
179
258
21
Apr 2016
187
260
21
May 2016
191
262
21
Jun 2016
196
263
21
Jul 2016
200
263
22
Aug 2016
203
267
22
Sep 2016
207
269
22
Oct 2016
210
271
23
Nov 2016
215
273
23
Dec 2016
220
279
23
Jan 2017
226
279
23
Feb 2017
231
280
23
Mar 2017
239
281
23
Apr 2017
246
287
23
May 2017
257
289
23
Jun 2017
266
291
23
Jul 2017
275
295
23
Aug 2017
279
300
23
Sep 2017
284
308
23
Oct 2017
288
318
24
Nov 2017
293
329
26
Dec 2017
300
341
29
Jan 2018
303
355
32
Feb 2018
304
363
34
Mar 2018
313
374
38
Apr 2018
317
386
41
May 2018
321
397
43
Jun 2018
327
413
47
Jul 2018
332
422
50
Aug 2018
346
440
58
Sep 2018
355
453
60
Oct 2018
358
464
62
Nov 2018
365
473
66
Dec 2018
373
484
70
Jan 2019
377
491
74
Feb 2019
381
492
78
Mar 2019
386
500
82
Apr 2019
389
510
84
May 2019
395
518
89
Jun 2019
398
531
91
Jul 2019
401
543
95
Aug 2019
402
551
99
Sep 2019
402
561
105
Oct 2019
402
571
107
Nov 2019
404
581
109
Dec 2019
407
590
110
Jan 2020
410
597
113
Feb 2020
411
599
116
Mar 2020
412
603
119
Apr 2020
414
604
121
May 2020
414
606
122
Jun 2020
422
608
122
Jul 2020
442
622
132
Aug 2020
445
629
137
Sep 2020
455
634
137
Oct 2020
459
638
138
Nov 2020
465
648
140
Dec 2020
468
655
140
Jan 2021
485
656
140
Feb 2021
487
659
140
Mar 2021
502
661
140
Apr 2021
505
661
140
May 2021
507
664
140
Jun 2021
509
670
140
Jul 2021
513
672
140
Aug 2021
516
673
140
Sep 2021
523
677
140
Oct 2021
525
691
140
Nov 2021
531
698
140
Dec 2021
533
699
141
Jan 2022
540
703
141
Feb 2022
543
705
142
Mar 2022
547
708
143
Apr 2022
553
712
145
May 2022
558
714
146
Jun 2022
562
714
147
Jul 2022
563
714
147
Aug 2022
567
716
147
Sep 2022
570
717
147
Oct 2022
574
719
148
Nov 2022
584
722
148
Dec 2022
587
725
148
Jan 2023
592
731
148
Feb 2023
598
735
148
Mar 2023
604
739
150
Apr 2023
604
739
150
May 2023
607
742
153
Jun 2023
609
745
153
Jul 2023
611
747
153
Aug 2023
614
750
155
Sep 2023
616
753
155
Oct 2023
623
758
156
Nov 2023
623
761
157
Dec 2023
630
762
159
Jan 2024
637
765
160
Feb 2024
640
767
162
Mar 2024
646
771
164
Apr 2024
656
773
165
May 2024
663
778
169
Jun 2024
669
780
170
Jul 2024
683
787
173
Aug 2024
695
791
176
Sep 2024
700
791
177
Cited
Latest update: 20 Sep 2024
